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<article article-type="research-article" dtd-version="1.2" xml:lang="ru" xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xlink="http://www.w3.org/1999/xlink"><front><journal-meta><journal-id journal-id-type="issn">2518-1092</journal-id><journal-title-group><journal-title>Research result. Information technologies</journal-title></journal-title-group><issn pub-type="epub">2518-1092</issn></journal-meta><article-meta><article-id pub-id-type="doi">10.18413/2518-1092-2016-1-3-57-59</article-id><article-id pub-id-type="publisher-id">785</article-id><article-categories><subj-group subj-group-type="heading"><subject>SYSTEM ANALYSIS AND PROCESSING OF KNOWLEDGE</subject></subj-group></article-categories><title-group><article-title>DESCRIPTION OF INPUT SIGNALS CLASS OF CONTROL SYSTEM</article-title><trans-title-group xml:lang="en"><trans-title>DESCRIPTION OF INPUT SIGNALS CLASS OF CONTROL SYSTEM</trans-title></trans-title-group></title-group><contrib-group><contrib contrib-type="author"><name-alternatives><name xml:lang="ru"><surname>Dylevskiy</surname><given-names>Alexander V.</given-names></name><name xml:lang="en"><surname>Dylevskiy</surname><given-names>Alexander V.</given-names></name></name-alternatives><email>nefta@yandex.com</email></contrib></contrib-group><pub-date pub-type="epub"><year>2016</year></pub-date><volume>1</volume><issue>3</issue><fpage>0</fpage><lpage>0</lpage><self-uri content-type="pdf" xlink:href="/media/information/2016/3/it9.pdf" /><abstract xml:lang="ru"><p>The paper considers the method for determination of an input signals class of the continuous-time linear control system. The class of input signals of a continuous-time linear control system is specified by a heterogeneous differential equation. An estimate is obtained for the steady-state error of control. An example of solving a problem is provided.</p></abstract><trans-abstract xml:lang="en"><p>The paper considers the method for determination of an input signals class of the continuous-time linear control system. The class of input signals of a continuous-time linear control system is specified by a heterogeneous differential equation. An estimate is obtained for the steady-state error of control. An example of solving a problem is provided.</p></trans-abstract><kwd-group xml:lang="ru"><kwd>control system</kwd><kwd>input signals</kwd><kwd>differential equation</kwd><kwd>steady-state error</kwd></kwd-group><kwd-group xml:lang="en"><kwd>control system</kwd><kwd>input signals</kwd><kwd>differential equation</kwd><kwd>steady-state error</kwd></kwd-group></article-meta></front><back><ref-list><title>Список литературы</title><ref id="B1"><mixed-citation>Devison E.J. The output control of linear time-invariant systems with unmeasurable arbitrary disturbances. IEEE Trans. Autom. Contr. Vol.&amp;nbsp;AC-17. No.&amp;nbsp;5 (1972): Pp. 621-630.</mixed-citation></ref><ref id="B2"><mixed-citation>Dylevskiy A.V., Lozgachev G.I. Modal differentiator design. Computational&amp;nbsp; Mathematics and Modeling. Vol. 11. No.&amp;nbsp;2 (2000): Pp.&amp;nbsp;109-118.</mixed-citation></ref><ref id="B3"><mixed-citation>Johnson C.D. Further study of the linear disturbances. The case of vector disturbances satisfying a linear differential equations. IEEE Trans. Autom. Contr. Vol.&amp;nbsp;AC-15, No.&amp;nbsp;2 (1970): Pp. 222-228.</mixed-citation></ref><ref id="B4"><mixed-citation>Kalman R.E., Kopce R.W. Optimal synthesis of linear sampling control systems using generalized performance index. Trans. Amer. Soc. mech. Engrs. Vol. 80. No.8 (1958): Pp. 1820-1826.</mixed-citation></ref><ref id="B5"><mixed-citation>Kulebakin V.S. Operator K(D) transform of functions and its practical application. Works of VVIA named after N.E. Zhukovski. Moscow. Issue 695 (1957): P. 59 (in Russian).</mixed-citation></ref><ref id="B6"><mixed-citation>Lozgachev G.I., Dylevskii A.V. Automatic differentiators: design and application in problems of control. Voronezh. Voronezh State University Publishers, 2000. 199 p (in Russian).</mixed-citation></ref><ref id="B7"><mixed-citation>Tsypkin Ya.Z. Moving approximation and the principle of absorption. Dokl. Ross. Akad. Nauk. Vol. 357. No. 6 (1997): Pp. 750-752.</mixed-citation></ref><ref id="B8"><mixed-citation>Tsypkin Ya.Z. Robustly optimal discrete control systems. Avtomatika i Telemekhanika. No. 3 (1999):</mixed-citation></ref><ref id="B9"><mixed-citation>Pp. 25-37 (in Russian).</mixed-citation></ref><ref id="B10"><mixed-citation>Tsypkin Ya.Z. Synthesis of robust optimal systems for control of objects under conditions of bounded uncertainty. Automation and Remote Control. Vol.&amp;nbsp;53. No.&amp;nbsp;9. Pt&amp;nbsp;.2 (1992): Pp. 1431-1448.</mixed-citation></ref><ref id="B11"><mixed-citation>Tsypkin Ya.Z., Vishnyakov A.N. Synthesis of modal discrete control systems. Automation and Remote Control. Vol.&amp;nbsp;54. No.&amp;nbsp;7. Pt.&amp;nbsp;1 (1993): Pp. 1108-1114.</mixed-citation></ref><ref id="B12"><mixed-citation>Wonham W.M. Linear multivariable control: a geometric approach. New York: Springer-Verlag, 1985. 334 p.</mixed-citation></ref></ref-list></back></article>